Motion compensated video processing

ABSTRACT

A video frame group is encoded into &#39;I&#39; and &#39;B&#39; frames, and the &#39;I&#39; frames are re-ordered, such as by substituting each &#39;I&#39; frame into the next frame group, so that the timing delay upon decoding can be reduced compared to the decoding delay for a non-re-ordered frame group. The &#39;B&#39; frames may also be re-ordered within each group.

BACKGROUND OF THE INVENTION

1. Field of the Invention

This invention relates to motion compensated video processing methods and apparatus.

2. Description of the Prior Art

It is known to use motion compensated predictive coding in video processing so as to compress the data required for coding. One such digital compression standard, known as MPEG1, was set by the Motion Picture Experts Group (MPEG) of the International Standards Organisation (ISO). A further developed standard is known as MPEG2. This standard makes use of (i) forward prediction from past to current frames of a video signal, and (ii) bidirectional prediction from past to current frames, and from future to current frames.

Standard MPEG coding uses a convention of designating frames as either `I`, `B` or `P` frames. An `I` frame is a picture coded as a single frame, whereas a `P` frame is the output of a predicted frame difference, and a `B` frame is the difference between a current frame and the average of two frames either side (Bi-directional). The convention is now well understood and documented, for example in ISO/IEC 11172-2:1993(E) "Information Technology--Coding of Moving Pictures and Associated Audio for Digital Storage Media at up to about 1.5 Mbit/s".

Early forms of MPEGI used only forward prediction using an initial `I` frame followed by a number of `P` frames as follows:

    I P P P . . . P I

Later versions of MPEG1 as well as MPEG2 use all 3 types, typically in a 12 frame sequence (for 50 Hz applications) as follows:

    I B B P B B P B B P B B I

In each method, motion vectors are applied to minimise the prediction error and improve coding efficiency.

Although the MPEG standards provide reasonable performance, there is a need for simpler and less expensive equipment.

SUMMARY OF THE INVENTION

It is an object of the invention to provide a motion compensated video processing method in which the decoder storage requirements can be reduced.

It is another object of the invention to provide a motion compensated video processing method in which certain frames are pre-delayed by a certain amount, and other frames are conveyed in the order of their dependency.

According to the present invention there is provided a motion compensated video processing method comprising encoding a video frame group into one of `I` and `B` frames, and reordering the `I` frames between frame groups so that the timing delay upon decoding can be reduced relative to that of decoding a non-reordered frame group, wherein the `I` frame of each frame group is located in place of the `I` frame of the next frame group.

In a preferred embodiment of the invention, the `I` frames are pre-delayed by a defined amount thereby reducing decoder storage requirements. Also, other frames can be conveyed in the order of their dependency for reconstructing the frame group. The group of video frames, otherwise known as a group of pictures (GOP), is preferably in the form of a logarithmic temporal decimation structure such that each frame group comprises 2" frames. The preferred technique is particularly applicable for broadcast signals when there are comparatively few transmitters (having encoders) but there may be many receivers (having decoders).

The above, and other objects, features and advantages of this invention will be apparent from the following detailed description of illustrative embodiments which is to be read in connection with the accompanying drawings.

BRIEF DESCRIPTION OF THE DRAWINGS

FIG. 1 shows a schematic of a logarithmic temporal decimation structure;

FIG. 2 shows a logarithmic temporal interpolation structure which can be used to decode the frame group provided in FIG. 1;

FIG. 3 shows a basic temporal coding process of closed-loop type;

FIG. 4 is a pictorial representation of noise components of closed-loop and open-loop encoding systems;

FIG. 5 is an encoder timing diagram showing the timing on a frame-by-frame basis;

FIG. 6a is a decoder timing diagram for a known type of decoder; and

FIG. 6b is a decoder timing diagram for a reduced timing delay decoder.

DESCRIPTION OF THE PREFERRED EMBODIMENTS

The `B` frame octave structure will now be described, one example being shown in FIG. 1.

The number of frames between the `I` frames is a power of 2; i.e. 2, 4, 8, 16 etc. A 2-frame sequence is the trivial case as follows:

    I.sub.0 B.sub.1 I.sub.2 B.sub.3 I.sub.4 B.sub.5 I.sub.6 B.sub.7 I.sub.8 etc.

Each `B` frame is predicted from the `I` frames either side, with or without motion vector compensation. This is an efficient coding technique,but the number of `I` frames is half the total frame count, thereby limiting coding efficiency.

The next step is to replace every other `I` frame (I₂ and I₆) by a corresponding predicted `B` frame from above as follows:

    I.sub.0 B.sub.1 B.sub.2 B.sub.3 I.sub.4 B.sub.5 B.sub.6 B.sub.7 I.sub.8 etc.

Frame B₂ has been created by the difference:

    I.sub.2 -(I.sub.0 +I.sub.4)/2,

and frame B₆ from the difference:

    I.sub.6 -(I.sub.4 +I.sub.8)/2.

This gives a 4-frame sequence in two stages. The efficiency is quite good, but there is further advantage to be gained in coding I₄ into a `B` frame using a prediction from frames I₀ and I₈ as follows:

    B.sub.4 =I.sub.4 -(I.sub.0 +I.sub.8)/2

This leads to the sequence:

    I.sub.0 B.sub.1 B.sub.2 B.sub.3 B.sub.4 B.sub.5 B.sub.6 B.sub.7 I.sub.8 etc.

The process can be continued indefinitely with the `I` frames being spaced by twice the temporal distance at each stage. However, the coding efficiency rapidly approaches an asymptotic limit which is almost reached with a 3-level decimation and further decimation is not normally necessary.

It is also the case that coding delays increase with higher levels of decimation and such delays may introduce operational problems. The memory requirements also increase with higher decimation levels so the incentive is to use as few levels of temporal decimation as possible commensurate with desired picture quality. In most experiments, even for the highest compression ratios, 3 stages of temporal decimation have proven sufficient.

FIG. 1 shows the 3-level, 8-frame logarithmic decimation process in diagrammatic form. Note that although shown as a simple arithmetic process, at each stage, new `B` frames are created from surrounding `I` frames with the addition of motion vector compensation in order to minimise the `B` frame errors.

The motion vectors are related to adjacent frames for the generation of B₁, B₃, B₅ and B₇. For the generation of frames B₂ and B₆ the motion vectors are generated from 2-frames distant. And for the generation of frame B₄, the motion vectors are generated from 4-frames distant (i.e., from frame I₀ and I₈). This means that the motion vector range must increase by a power of 2 for each stage in the logarithmic decimation process.

The decoding process is shown in FIG. 2.

For the 8-frame sequence shown as an example, the decoder must regenerate the frames in a particular sequence for the following reason. Take, for example, frame 1. Its reconstruction depends on having frames I₀ and I₂. But frame I₂ must be reconstructed from frames I₀ and I₄ ; and I₄ must be reconstructed from frames I₀ and I₈. The decoder must, therefore, reconstruct the frames in a particular order as follows:

    ______________________________________                                         From frames I.sub.0 and I.sub.8 :                                                                   I.sub.4 = B.sub.4 + (I.sub.0 + I.sub.8)/2                 From frames I.sub.0, I.sub.4 and I.sub.8 :                                                          I.sub.2 = B.sub.2 + (I.sub.0 + I.sub.4)/2                                      I.sub.6 = B.sub.6 + (I.sub.4 + I.sub.8)/2                 From frames I.sub.0, I.sub.2, I.sub.4, I.sub.6 and I.sub.8 :                                        I.sub.1 = B.sub.1 + (I.sub.0 + I.sub.2)/2                                      I.sub.3 = B.sub.1 + (I.sub.2 + I.sub.4)/2                                      I.sub.5 = B.sub.1 + (I.sub.4 + I.sub.6)/2                                      I.sub.7 = B.sub.1 + (I.sub.6 + I.sub.8)/2                 ______________________________________                                    

Although the decoder must reconstruct the frames in a particular order, thegeneral encoder could encode in any sequence except in the following circumstance in which the aim is to minimise error propagation during encoding.

The classic DPCM coding process encompasses a decoder within the encoder forming a loop in order to prevent recursive errors. The same problem occurs in both `P` and `B` differential frame coders, so MPEG arranges to overcome this by the loop shown in FIG. 3 which illustrates a basic temporal coding process of closed loop type.

Referring to FIG. 3, the I frames F₀ and F₂ are processed first, resulting in reproduced frames F₀ +ε₀ and F₂ +ε₂ respectively. These frames have errors introduced by the quantization process. The average of the two frames is subtracted from frame F₁ to produce the difference frame B₁. This is coded thus producing its own error to be added to the original signal.

Noting that the receiver also produces frames F₀ +ε₀ and F₂ +ε₂, then the reconstruction of frame F₁ cancelsthe error propagation leaving F₁ +ε₁. Thus, although the encoder is more complex, the errors introduced by each frame are local to that frame. However, it should also be noted that the noise introduced by the prediction from the reconstructed frames, F₀ +ε₀ andF₂ +ε₂, introduces an imperfect prediction match which can worsen the `B` frame prediction.

Consider, now, the problem which would occur if such feedback were not usedin an I-P based system such as MPEG1. The `I` frame is coded as normal, The `P` frames are created from the original pictures without reconstruction errors.

In the transmitter, the encoded frames are as follows:

    ______________________________________                                         Start Frame  Encoded Frame                                                                             Decoded Frame                                          ______________________________________                                         I.sub.0      I.sub.0    I.sub.0 + ε.sub.0                              I.sub.1      P.sub.1 = I.sub.1 - I.sub.0                                                               P.sub.1 + ε.sub.1                              I.sub.2      P.sub.2 = I.sub.2 - I.sub.1                                                               P.sub.2 + ε.sub.2                              I.sub.3      P.sub.3 = I.sub.3 - I.sub.2                                                               P.sub.3 + ε.sub.3                              I.sub.4      P.sub.4 = I.sub.4 - I.sub.3                                                               P.sub.4 + ε.sub.4                              . . . etc.                                                                     ______________________________________                                    

The receiver recreates frames as follows:

    ______________________________________                                         Input  Decoded Frame (a) Decoded Frame (b)                                     ______________________________________                                         I.sub.0 + ε.sub.0                                                             I.sub.0 + ε.sub.0                                                                        I.sub.0 + ε.sub.0                             P.sub.1 + ε.sub.1                                                             I.sub.1 ` = P.sub.1 + ε.sub.1 + I.sub.0 + ε.sub.0                                I.sub.1 + ε.sub.1 + ε.sub.0           P.sub.2 + ε.sub.2                                                             I.sub.2 ` = P.sub.2 + ε.sub.2 + P.sub.1 + ε.sub.1              + I.sub.0 +       I.sub.2 + ε.sub.2 + ε.sub.1 +                                  ε.sub.0                                              ε.sub.0                                                         P.sub.3 + ε.sub.3                                                             I.sub.3 ` = P.sub.3 + ε.sub.3 + P.sub.2 + ε.sub.2              + P.sub.1 +       I.sub.3 + ε.sub.3 + ε.sub.2 +                                  ε.sub.1 + ε.sub.0                            ε.sub.1 + I.sub.0 + ε.sub.0                             P.sub.4 + ε.sub.4                                                             I.sub.4 ` = P.sub.4 + ε.sub.4 + P.sub.3 + ε.sub.3              + P.sub.2 +       I.sub.4 + ε.sub.4 + ε.sub.3 +                                  ε.sub.2 + ε.sub.1                                              + ε.sub.0                                            ε.sub.2 + P.sub.1 + ε.sub.1 + I.sub.0                          + ε.sub.0                                                       . . . etc.                                                                     ______________________________________                                    

The recursive nature of the decoder is such that the picture is rebuilt from all preceding frames from the `I` start frame. This also applies to the errors created by each `P` frame causing a build up of errors in the decoder. Hence it is necessary to create a decoder in the encoder loop to prevent such a recursive build up.

However, the nature of the recursion is quite different for a logarithmic `B` frame coding system as described above. Assuming that the encoding operation is performed without-the feedback loop, the encoder would produce a sequence of frames as follows for a 3-level temporal decimation (8 frames):

    ______________________________________                                         Start Frame  Encoded Frame                                                                               Decoded Frame                                        ______________________________________                                         I.sub.0      I.sub.0      I.sub.0 + ε.sub.0                            I.sub.8      I.sub.8      I.sub.8 + ε.sub.8                            I.sub.4      B.sub.4 = I.sub.4 - (I.sub.0 + I.sub.8)/2                                                   B.sub.4 + ε.sub.4                            I.sub.2      B.sub.2 = I.sub.2 - (I.sub.0 + I.sub.4)/2                                                   B.sub.2 + ε.sub.2                            I.sub.6      B.sub.6 = I.sub.6 - (I.sub.4 + I.sub.8)/2                                                   B.sub.6 + ε.sub.6                            I.sub.1      B.sub.1 = I.sub.1 - (I.sub.0 + I.sub.2)/2                                                   B.sub.1 + ε.sub.1                            I.sub.3      B.sub.3 = I.sub.3 - (I.sub.2 + I.sub.4)/2                                                   B.sub.3 + ε.sub.3                            I.sub.5      B.sub.5 = I.sub.5 - (I.sub.4 + I.sub.6)/2                                                   B.sub.5 + ε.sub.5                            I.sub.7      B.sub.7 = I.sub.7 - (I.sub.6 + I.sub.8)/2                                                   B.sub.7 + ε.sub.7                            ______________________________________                                    

As stated previously, the order of `B` frame generation is not important atthe encoder since there is independence between the generation of each frame. But, the decoder must recreate the `I` frames in the following defined order:

    __________________________________________________________________________     Decoded Frame                              Decoded Frame - With Expanded                                                  Error Terms                         __________________________________________________________________________     I.sub.0 ' =                                I.sub.0 + ε.sub.0           I.sub.8 ' =                                I.sub.8 + ε.sub.8           I.sub.4 ' = B.sub.4 + ε.sub.4 + (I.sub.0 ' + I.sub.8 ')/2                                                         I.sub.4 + ε.sub.4 +                                                    ε.sub.0 /2                                                             + ε.sub.8 /2                I.sub.2 ' = B.sub.2 + ε.sub.2 + (I.sub.0 ' + I.sub.4 ')/2 =            I.sub.2 + ε.sub.2 + ε.sub.0 /2 + (ε.sub.4 +            ε.sub.0 /2 + ε.sub.8 /2)/2 =                                                                              I.sub.2 + ε.sub.2 +                                                    3*ε.sub.0 /4 +                                                         ε.sub.4 2                                                              + ε.sub.8 /4                I.sub.6 ' = B.sub.6 + ε.sub.6 + (I.sub.4 ' + I.sub.8 ')/2 =            I.sub.6 + ε.sub.6 + (ε.sub.4 + ε.sub.0 /2 +            ε8/2)/2 + ε.sub.8 2 =      I.sub.6 + ε.sub.6 +                                                    ε.sub.0 /4                                                             + ε.sub.4 /2 +                                                         3*ε.sub.8 /4                I.sub.1 ' = B.sub.1 + ε.sub.1 + (I.sub.0 ' + I.sub.2 ')/2 =            I.sub.1 + ε.sub.1 + ε.sub.0 /2 + (ε.sub.2 +            3*ε.sub.0 /4 + ε.sub.4 /2 + ε.sub.8 4)/2                                                          I.sub.1 + ε.sub.1 +                                                    7*ε.sub.0 /8 +                                                         ε.sub.2 /2                                                             + ε.sub.4 /4 +                                                         ε.sub.8 /8                  I.sub.3 ' = B.sub.3 + ε.sub.3 + (I.sub.2 ' + I.sub.4 ')/2 =            I.sub.3 + ε.sub.3 + (ε.sub.2 + 3*ε.sub.0 /4 +          ε.sub.4 /2 + ε.sub.8 /4)/2 + (ε.sub.4                  + ε.sub.0 /2 + ε.sub.8 /2)/2 =                                                                            I.sub.3 + ε.sub.3 +                                                    5*ε.sub.0 /8 +                                                         ε.sub.2 /2                                                             + 3*ε.sub.4 /4 +                                                       3*ε.sub.8 /8                I.sub.5 ' = B.sub.5 + ε.sub.5 + (I.sub.4 ' + I.sub.6 ')/2 =            I.sub.5 + ε.sub.5 + (ε.sub.4 + ε.sub.0 /2 +            ε.sub.8 /2)/2 + (ε.sub.6 + ε.sub.0 /4                  + ε.sub.4 /2 + 3*ε.sub.8 /4)/2 =                                                                          I.sub.5 + ε.sub.5 +                                                    3*ε.sub.0 /8 +                                                         3*ε.sub.4 /4 +                                                         ε.sub.6 /2                                                             + 5*ε.sub.8 /8              I.sub.7 ' = B.sub.7 + ε.sub.7 + (I.sub.6 ' + I.sub.8 ')/2 =            I.sub.7 + ε.sub.7 + (ε.sub.6 + ε.sub.0 /4 +            ε.sub.4 /2 + 3*ε.sub.8 /4)/2 + ε.sub.8 /2                                                         I.sub.7 + ε.sub.7 +                                                    ε.sub.0 /8                                                             + ε.sub.4 /4 +                                                         ε.sub.6 /2                                                             + 7*ε.sub.8 /8              __________________________________________________________________________

Now the error components are almost entirely noise and uncorrelated, hence the noise power for each frame is given as the sum of each error squared, i.e.:

    ______________________________________                                         Frame   Noise Power                                                            ______________________________________                                         0:      E.sub.0.sup.2 = (ε.sub.0).sup.2                                8:      E.sub.8.sup.2 = (ε.sub.8).sup.2                                4:      E.sub.4.sup.2 = (ε.sub.4).sup.2 + (ε.sub.0                     /2).sup.2 + (ε.sub.8 /2).sup.2                                 2:      E.sub.2.sup.2 = (ε.sub.2).sup.2 + (3*ε.sub.0                   /4).sup.2 + (ε.sub.4 /2).sup.2 + (ε.sub.8                      /4).sup.2                                                              6:      E.sub.6.sup.2 = (ε.sub.6).sup.2 + (ε.sub.0                     /4).sup.2 + (ε.sub.4 /2).sup.2 + (3*ε.sub.8                    /4).sup.2                                                              1:      E.sub.1.sup.2 = (ε.sub.1).sup.2 + (7*ε.sub.0                   /8).sup.2 + (ε.sub.2 /2).sup.2 + (ε.sub.4                      /4).sup.2 + (ε.sub.8 /8).sup.2                                 3:      E.sub.3.sup.2 = (ε.sub.3).sup.2 + (5*ε.sub.0                   /8).sup.2 + (ε.sub.2 /2).sup.2 + (3*ε.sub.4                    /4).sup.2 + (3*ε.sub.8 /8).sup.2                               5:      E.sub.5.sup.2 = (ε.sub.5).sup.2 + (3*ε.sub.0                   /8).sup.2 + (3*ε.sub.4 /4).sup.2 + (ε.sub.6                    /2).sup.2 + (5*ε.sub.8 /8).sup.2                               7:      E.sub.7.sup.2 = (ε.sub.7).sup.2 + (ε.sub.0                     /8).sup.2 + (ε.sub.4 /4).sup.2 + (ε.sub.6                      /2).sup.2 + (7*ε.sub.8 /8).sup.2                               ______________________________________                                    

It is interesting to note that, unlike the `P` prediction method, the sum of the noise components can be arranged to be a constant independent of frame number provided the noise components ε₄, 'ε₂, ε₆ ', ε₁, ε₃, ε₅, ε₇ are adjusted through the quantization control in the following way:

For E₄ =E₀ =E₈ =ε,

    ε.sub.4 =√(ε.sup.2 -(ε/2).sup.2 -(ε/2).sup.2)=0.7071*ε                    (=√0.5*.epsilon.)

Now that E₄ =ε, and setting, E₂ =E₆ =ε gives

    ε.sub.2 =√(ε.sup.2 -(3*ε/4).sup.2 -((0.7071*ε)/2).sup.2 -(ε/4).sup.2)=0.5*ε

    ε.sub.6 =√(ε.sup.2 -(ε/4).sup.2 -((0.7071*ε)/2).sup.2 -(3*ε/4).sup.2)=0.5*ε

and setting E_(l) =E₃ =E₅ =E₇ =ε gives

    ε.sub.1 =√(ε.sup.2 -(7*ε/8).sup.2 -((0.5*ε)/2).sup.2 -(0.7071*ε/4).sup.2 -(ε/8))=0.3536*ε                          (=√0.125*ε)

    ε.sub.3 =√(ε.sup.2 -(5*ε/8).sup.2 -((0.5*ε)/2).sup.2 -(0.7071*3*ε/4).sup.2 -(3*ε/8))=0.3536*ε

    ε.sub.5 =√(ε.sup.2 -(3*ε/8).sup.2 -(0.7071*3*ε/4).sup.2 -((0.5*ε)/2).sup.2 -(5*ε/8))=0.3536*ε

    ε.sub.7 =√(ε.sup.2 -(ε/8).sup.2 -(0.7071*ε/4).sup.2 -((0.5*ε)/2).sup.2 -(7*ε/8))=0.3536*ε

There is clearly a relationship between the temporal decimation stage and the noise component such that a noise reduction by √(0.5) at each additional stage ensures a constant noise component in each frame. However, the requirement for reducing quantization noise for higher temporal frequency bands obviously reduces coding efficiency and this has to be matched against the recursive noise addition of the closed loop encoder.

This system of noise weightings has been implemented and the noise values are close to that of the closed loop system for several systems. Reconstruction error measurements indicate <1 dB difference in system noise performance. Sometimes the noise in closed loop operation is higher than open loop encoding, sometimes smaller. However, as noted many times, the measurement of reconstruction error in a simple S/N value can be misleading. Viewing tests conducted using both methods clearly indicate that the errors of the type introduced by the open loop encoding process are far less objectionable than those from the closed loop system. The reason appears to be the nature of the noise components. As already made clear, the closed loop encoder results in noise which is largely independent and persists for 1 frame only. The open loop encoder produces errors in various components, some of which persist for 1 frame only, whereas some fade in and out over several frames. It seems that the eyes' temporal response is such that flickering types of distortions are more readily visible than slow changing errors. Anecdotal evidence shows up theeffect as follows: when a picture is in still-frame mode some of the errorsare not visible until the sequence is played at normal speed; then these otherwise invisible `static` errors become visible.

The characteristic of the noise components for both closed-loop and open-loop encoding methods are shown in Table 1 below:

                  TABLE 1                                                          ______________________________________                                         Noise Power Components for the Open Loop Encoder                                    Scal-                                                                     Error                                                                               ing    F0    F1   F2   F3   F4   F5   F6   F7   F8                        ______________________________________                                         ε.sub.0                                                                     1.0    1.0   0.766                                                                               0.562                                                                               0.391                                                                               0.25 0.141                                                                               0.062                                                                               0.016                                                                               0.0                       ε.sub.1                                                                     0.125  0.0   0.125                                                                               0.0  0.0  0.0  0.0  0.0  0.0  0.0                       ε.sub.2                                                                     0.25   0.0   0.062                                                                               0.25 0.062                                                                               0.0  0.0  0.0  0.0  0.0                       ε.sub.3                                                                     0.125  0.0   0.0  0.0  0.125                                                                               0.0  0.0  0.0  0.0  0.0                       ε.sub.4                                                                     0.5    0.0   0.031                                                                               0.125                                                                               0.281                                                                               0.5  0.281                                                                               0.125                                                                               0.031                                                                               0.0                       ε.sub.5                                                                     0.125  0.0   0.0  0.0  0.0  0.0  0.125                                                                               0.0  0.0  0.0                       ε.sub.6                                                                     0.25   0.0   0.0  0.0  0.0  0.0  0.062                                                                               0.25 0.062                                                                               0.0                       ε.sub.7                                                                     0.125  0.0   0.0  0.0  0.0  0.0  0.0  0.0  0.125                                                                               0.0                       ε.sub.8                                                                     1.0    0.0   0.016                                                                               0.062                                                                               0.141                                                                               0.25 0.391                                                                               0.562                                                                               0.766                                                                               1.0                       Pow- Sum:   1.0   1.0  1.0  1.0  1.0  1.0  1.0  1.0  1.0                       er                                                                             ______________________________________                                    

A pictorial representation of the noise components is shown in FIG. 4.

As can be seen from Table 1 and FIG. 4, the components due to errors in theI frames ε₀ and ε₈ have the slowest fading errors, last 15 frames, and occupy a significant proportion of the overallerror. Error ε₄ fades in and out twice as fast extending over 7 frames. Errors ε₂ and ε₆ last only 3 frames each, and errors ε₁, ε₃, ε₅ and ε₇ only occur once during their respective frames. The shorter duration errors have the lowest magnitude.

The result is much more pleasing to the eye, and so is proposed for all applications using `B` frame decimation. Although the error distribution is shown for 3-level temporal decimation of 8 frames, equivalent diagrams and underlying assumptions apply for any level of temporal decimation; 1-level, 2-frame; 2-level, 4-frame; 3-level, 8-frame (as shown); 4-level, 16-frame and so on.

FIG. 5 illustrates the encoder timing on a frame-by-frame basis.

FIG. 5 shows that the use of open-loop encoding considerably simplifies thesystem architecture and reduces the number of delay elements required in both encoding and decoding. The diagram ignores the requirement for vectoroffsets used in motion vector estimation and compensation, but since the timing is based on a per-frame basis, such offsets should not cause a problem. The normal delay of the encoder is 5-frames, as can be seen from FIG. 5.

FIG. 6a illustrates the timing diagram of a decoder using a conventional decoding scheme. The normal delay of the decoder is 10 frames, the decoderusing 10 frames of memory which may be regarded as high. However, this can be reduced to 4 frames by adding an 8 frame delay to the `I` frames and reordering the `B` frame sequence in the encoder as shown in FIG. 6b. Due to the removal of the feedback loop in the encoder, the `B` frames can be generated in any order required. However, the decoder does require a particular order of operation to recover the original frames correctly. Namely, the I₄ frame must be decoded before the I₂ and I₆ frames, and the I₂ and I₆ frames must be decoded before the I₁, I₃, I₅ and I₇ frames. However, this is a simple requirement which can easily be met.

Both encoder and decoder delays can be further reduced but at the expense of inherent simplicity so this is not described.

The use of `B` frame prediction is usually an improvement over `P` frames since the prediction error is reduced, classically by about 3 dB.

The frames can be re-ordered in temporal significance (either literally or symbolically) to the following order:

    I.sub.0 B.sub.4 B.sub.2 B.sub.6 B.sub.1 B.sub.3 B.sub.5 B.sub.7 (I.sub.8)

If the last 4 `B` frames are deleted, then the sequence will play out with an estimation of those frames, likewise, if frames B₄ and B₂ aredeleted. The method therefore allows a reasonable picture sequence to be played in the absence of the higher order `B` frames. Naturally, if all `B` frames are deleted, then the replayed sequence will be severely perturbed, but with accurate motion vectors, the results can still be surprisingly good.

The method has been successfully used at data rates ranging from 20 Mbps down to 64 Kbps. However, so far, no direct comparison against the MPEG structure has been made although it is believed that the open loop coding method produces errors which are visually more acceptable.

The above-described method of temporally encoding video sequences has been demonstrated to give very good results at a range of data rates for a range of applications. The use of `B` frames allows the technique of `open-loop` encoding which produces similar reconstruction error values, but with much lower visibility leading to more pleasing picture quality. This is a significant development which is further enhanced by the knowledge that it is accomplished with a much simplified coding process. Aconventional coder has to reconstruct the encoded signal to recover the signal which would be reconstructed in the receiver, whereas the open loopencoder has no such requirement. The hardware saving in the encoder (excluding motion vector estimation and compensation) is likely to be in the range of 30% to 50%.

The decoding of video sequences encoded with the logarithmic decimation process is necessarily longer than that for systems like MPEG1 using only forwards prediction with `P` frames. However, it has been shown that a decoder can be considerably simplified by the redistribution of transmitted frames. This may be of lesser significance in a point to pointtransmission system, but becomes important in point to multi-point systems where encoder complexity is less significant than decoder complexity.

It should be noted that a `B` frame system can form a subset of another system using both `P` and `B` prediction methods as in MPEG2. Therefore some of the `B` frame techniques herein described can be valid for a subset implementation.

Although illustrative embodiments of the invention have been described in detail herein with reference to the accompanying drawings, it is to be understood that the invention is not limited to those precise embodiments,and that various changes and modifications can be effected therein by one skilled in the art without departing from the scope and spirit of the invention as defined by the appended claims. 

I claim:
 1. A motion compensated video processing method comprising encoding a video frame group into one of `I` and `B` frames, and reordering said `I` frames between frame groups wherein the timing delay upon decoding can be reduced relative to that of decoding a non-reordered frame group, wherein said `I` frame of a respective frame group is utilized with said `I` frame of an adjacent frame group for the decoding and wherein each said `I` frame is adjacent to one or more of the B frames.
 2. A method according to claim 1, wherein the `B` frames are re-ordered within each frame group.
 3. A method according to claim 1, wherein the frame group is of n frames, and each `I` frame is repositioned by n frames.
 4. A method according to claim 1, wherein the frames in each group are reordered in the optimum order of their dependency for decoding.
 5. A method according to claim 2, wherein the frames in each group are reordered in the optimum order of their dependency for decoding.
 6. A method according to claim 3, wherein the frames in each group are reordered in the optimum order of their dependency for decoding.
 7. A motion compensated video processing method comprising the steps of;encoding a video frame group into one of I and B frames; and rearranging said I frames between frame groups to enable a respective I frame of a first frame group to be utilized with a respective I frame of a second frame group for decoding and rearranging the B frames within each said video frame group in accordance with a predetermined criteria to obtain an arrangement wherein the rearranged B frames are positioned between adjacent rearranged I frames and each said rearranged I frame is adjacent to at least one of the rearranged B frames whereupon a timing delay incurred due to decoding is less than that incurred due to decoding of a video frame group in which the I and B frames have not been rearranged.
 8. A method according to claim 7, wherein said respective I frame of said first frame group is stored in a memory.
 9. A method according to claim 7, wherein the rearranging of said I and B frames enables a lesser number of frames of memory to be utilized during decoding as compared to that utilized when the I and B frames have not been rearranged.
 10. A method according to claim 9, wherein said video frame group has n number of I and B frames and wherein m number of frames of memory are utilized during decoding in which n>m.
 11. A method according to claim 9, wherein said number n has a value of 8 and wherein said number m has a value of
 4. 12. A method according to claim 7, wherein said predetermined criteria relates to the order of dependency for decoding. 